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AbstractAbstract
[en] The problem on integrability of classical equations of the Yang-Mills fields is considered. The system of equations describing the classical Yang-Mills fields is shown to be non-integrable. The values, x0, when the point (x0, 0, 0.1) is the point of symmetry of heteroclinical and homoclinical trajectories, when separatrices being crossed, are found. The intersection of separatrices is of transverse character
Original Title
Simmetriya gamil'toniana, peresechenie separatris i neintegriruemost' polej Yanga-Millsa
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Source
AN SSSR, Moscow. Fizicheskij Inst; p. 401-407; 1983; p. 401-407; 2. International seminar Group theoretical methods in physics; Zvenigorod (USSR); 24-26 Nov 1982; 12 refs.; 1 fig.
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